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What is your expectation of the syllabus?

I have analyses the last question ery clearly and it really understandable, if any one interested Pm me.

Do you want my hand written solutions? The answeres are absolutely right but I have done them.

13. dy/dx=-3x^2+ 4x-5 delta is less than o and -3 is less than o so the derivative graph is always below the x axis that meants it is monotonic decreasing (b) as x goes to negative infinity, y goes to positive infinity so when you are looking at the curve from left side, the curve comes down...

(a) dy/dx=6x^2-6x+ 5 delta<0 (b) 6>0 and discriminant is negative so your derivative graph is always above the x-axis (c) since there is no maxima and minima point and dy/dx>0 for all real x that means the curve is monotonic increasing and cuts the x-axis once does not come down to cut the...

I started a thread to share the tricks that we know. I know a limited number of tricks. Tricks in maxima and minima problems: if h(x)=c/f(x) then mininimizing h(x) is the same as maximizing f(x) and vice versa if y=V^2(x) then maximizing or minimizing v is the same as maximizing or...

I already have included my marks. does any body know what mark do i need to get in the HSc to be in band 6?

Answer: _ A _ E _ I _ O _ U _ as you can see there are 6 _s so the first consonant can go in any of the 6 places, the second go to any 7 places, the third consonants go to any 8 places, the forth consonant can go to any 9 places hence the total number of arrangements is 6.7.8.9=9p4=3024

what about if i am the only one doing 4 unit. I do not know my overal assessment marks but 1 st 88 2nd 69 3 rd 96 4 th 68

Do you get 2/3 x^2+y^2=2

can anyone please explain how we prove geometry results by induction? I have seen the solution for this question but i do not understand it. question: prove by induction that the sum of exterior angles of a n-sided polygon is 360.

question: all the letters of the word FACETIOUS are arranged in a line, find the total number of arrangement that contain all the vowels in the order AEIOU but not necessarily together?

is there any possibility to have geometry proofs by induction in HSC?

I looked at this solution. this solution is excellent but I have a shorter solution and I thought You might like this: let n be an even integer. we consider (1+x)^n and (1-x)^n (1+x)^n=1+nc1 x+nc2 x^2+nc3 x^3+...+ncn x^n (1-x)^n=1-nc1 x+nc2 x^2-nc3 x^3+...+ncn x^n (1+x)^n-(1-x)^n=2{nc1 x+...

If 3 points are collinear, then you will not be able to make a triangle; you can make a straight line.